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Assouad dimension: Revision history


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  • curprev 05:0005:00, 23 April 2020Hyacinth talk contribs 2,616 bytes +56 →‎top: It was defined earlier by Georges Bouligand (1928). undo
  • curprev 04:5604:56, 23 April 2020Hyacinth talk contribs 2,560 bytes +715 {{Quote|The ''Assouad dimension''<!--italics in original--> of <math>X, d_A(X)</math>, is the infimum of all <math>s</math> such that <math>(X, </math>{{math|ς}}<math>)</math> is {{nobreak|<math>(M, s.<ref>Robinson, James C. (2010). ''[https://www.google.com/books/edition/Dimensions_Embeddings_and_Attractors/qFyXxiKfA9UC?hl=en&gbpv=1&dq=Assouad+dimension&pg=PA83&printsec=frontcover Dimensions, Embeddings, and Attractors]'', p.85. Cambridge University Press. {{ISBN|9781139495189}}.</ref>}} undo

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